Here is a data set summarized as a stem-and-leaf plot: 4\# | 0033468889 5\# 001222455678889 6\# | 04449 7\# \( \mid 899 \) How many data values are in this data set? \( n= \) What is the minimum value in the last class? ans = What is the frequency of the modal class? (Hint, what is the mode?) frequency = How many of the original values are greater than 60 ? ans =
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To determine the number of data values in the dataset, simply count all the digits represented in the stem-and-leaf plot. In total, there are **19** data values. The minimum value in the last class is found on the stem representing the tens place, which is **70** in this case. The modal class is the one with the highest frequency, which here is indicated by the stem 5, having the values 001222455678889. Its frequency is **10**. For the final question, counting all values greater than 60 (which includes the values in the 7-class and parts of the 6-class), we find there are **8** values greater than 60.